Suppose F: [a, b] → R is continuous and differentiable on [a, b] \{c} for some c € [a, b]. Suppose there exists an integ
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Suppose F: [a, b] → R is continuous and differentiable on [a, b] \{c} for some c € [a, b]. Suppose there exists an integ
Suppose F: [a, b] → R is continuous and differentiable on [a, b] \{c} for some c € [a, b]. Suppose there exists an integrable f on [a, b] such that f(x) = F'(x) for 3 € [a, b] \{c}. Show that Sof= F(b) – F(a).
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